Latest Articles for Mathematics

This article discusses key concepts in algebraic geometry related to varieties and their properties.

We introduce a probabilistic approach to combinatorial proofs and polynomial identities.

Exploring new frameworks for understanding quantum double Schubert polynomials.

Examining wave dynamics influenced by Earth's rotation and curvature.

Discover a powerful solver for tackling complex nonlinear equations in various fields.

Learn how simpler functions can help analyze complex data effectively.

An overview of Hastings-McLeod functions and their significance in mathematics.

Source identities connect various mathematics fields and enhance understanding of complex systems.

A look at particle physics concepts with a focus on mathematical connections.

A model explaining how infections move through networks and its real-world implications.

Researchers study tensor models and group field theories to unravel quantum gravity.

A look into quantum gates, circuits, and error correction in quantum computing.

Research identifies models in six-dimensional supergravity that avoid anomalies.

An overview of projections, dimensions, and their properties in various spaces.

This article explores how shape intersections function in Riemannian manifolds.

A study on multiplier polynomials and their impact on dynamical systems.

MathBench assesses LLMs' math capabilities across various educational stages.

This article examines the metacognitive skills of LLMs and their impact on math problem solving.

Exploring the connections between semisimple Lie groups and various fields of mathematics and physics.

Introducing an eDSL for efficient zero-knowledge proof systems development.

New concepts in graph width enhance analysis and applications in various fields.

Research sheds light on phase turbulence and its relation to chaotic systems.

Combining energy flow models and neural networks for better predictions.

A look at the significance of affine equivalence in curves.

A new concept that simplifies the analysis of cycles in interval maps.

An analysis of sutured manifolds and their relationships with various homologies.

Free sets help in arranging planar graphs without edge crossings.

A new method improves learning of directed acyclic graphs amid varying noise levels.

Analyzing rounding errors can improve the accuracy of low-precision calculations.

A look into Markov chains and MCMC's role in sampling and optimization.

A new method for function approximation in complex curved spaces.

A new benchmark assesses LLMs' abilities in mathematical modeling processes.

Exploring bounded uniform and small-bias distributions in pseudorandomness research.

New algorithm improves twisted conjugacy problem solutions in odd dihedral Artin groups.

A deep dive into Markov chains and their behavior in compact spaces.

An exploration of a mathematical puzzle and its different elimination rules.

Differential walk on spheres offers efficient solutions for complex shape analysis.

This study explores how twisting affects elliptic curve ranks and properties.

An overview of key concepts in graph theory and their relevance.

Exploring the structure and significance of relatively hyperbolic groups in mathematics.